J. Zahl

发表

A semi-algebraic version of Zarankiewicz's problem

J. Pach, Andrew Suk, J. Fox, 2014, 1407.5705.

A Szemerédi–Trotter Type Theorem in R[superscript 4]

J. Zahl, Joshua Zahl, 2015 .

Maximal Functions, Incidence Theorems, and Efficient Partitions of Euclidean Space

J. Zahl, Joshua Zahl, 2013 .

On the Wolff circular maximal function

J. Zahl, Joshua Zahl, 2011, 1110.5595.

Spectral gaps, additive energy, and a fractal uncertainty principle

J. Zahl, S. Dyatlov, Joshua Zahl, 2015, 1504.06589.

On the Discretized Sum-Product Problem

J. Zahl, L. Guth, N. Katz, 2018, International Mathematics Research Notices.

A pr 2 01 8 On the discretized sum-product problem

J. Zahl, L. Guth, N. Katz, 2018 .

A Furstenberg-type problem for circles, and a Kaufman-type restricted projection theorem in $\mathbb{R}^3$

J. Zahl, M. Pramanik, Tongou Yang, 2022, 2207.02259.

Breaking the 3/2 barrier for unit distances in three dimensions

Joshua Zahl, Micha Sharir, J. Zahl, 2017, International Mathematics Research Notices.

Incidences between points and non-coplanar circles pdf

Joshua Zahl, Micha Sharir, Adam Sheffer, 2012, arXiv.org.

Constructive Polynomial Partitioning for Algebraic Curves in R3 with Applications

Joshua Zahl, Boris Aronov, Esther Ezra, 2019, SODA.

F eb 2 01 7 Point-curve incidences in the complex plane

Adam Sheffer, J. Zahl, E. Szabó, 2018 .

A Kakeya maximal function estimate in four dimensions using planebrushes

J. Zahl, N. Katz, 2019, Revista Matemática Iberoamericana.

A discretized Severi-type theorem with applications to harmonic analysis

J. Zahl, Joshua Zahl, 2018, Geometric and Functional Analysis.

Point-Curve Incidences in the Complex Plane

Adam Sheffer, J. Zahl, E. Szabó, 2017, Combinatorica.

A discretized Severi-type theorem with applications to harmonic analysis

J. Zahl, Joshua Zahl, 2018, Geometric and Functional Analysis.

A Szemerédi–Trotter Type Theorem in R4\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\mathbb {R}^4$$\end{document}

J. Zahl, Joshua Zahl, 2015, Discrete & Computational Geometry.

New estimates on the size of $(\alpha,2\alpha)$-Furstenberg sets

J. Zahl, D. D. Benedetto, Joshua Zahl, 2021, 2112.08249.

A note on Fourier restriction and nested Polynomial Wolff axioms

J. Zahl, J. Hickman, Joshua Zahl, 2020, Journal d'Analyse Mathématique.

Quantitative visibility estimates for unrectifiable sets in the plane

J. Zahl, I. Laba, M. Bond, 2013, 1306.5469.

Algebraic curves, rich points, and doubly-ruled surfaces

Larry Guth, Joshua Zahl, J. Zahl, 2015, ArXiv.

Breaking the 3/2 barrier for unit distances in three dimensions pdf

Joshua Zahl, J. Zahl, Joshua Zahl, 2017, International Mathematics Research Notices.

A Szemerédi–Trotter Type Theorem in $$\mathbb {R}^4$$R4

Joshua Zahl, J. Zahl, Joshua Zahl, 2012, Discret. Comput. Geom..

An improved bound on the number of point-surface incidences in three dimensions pdf

Joshua Zahl, J. Zahl, 2011, Contributions Discret. Math..

$L^3$ estimates for an algebraic variable coefficient Wolff circular maximal function

J. Zahl, Joshua Zahl, 2010, 1012.0649.

On the dimension of exceptional parameters for nonlinear projections, and the discretized Elekes-R\'onyai theorem

J. Zahl, O. Raz, Joshua Zahl, 2021, 2108.07311.

Dimension-expanding polynomials and the discretized Elekes-Ronyai theorem.

J. Zahl, O. Raz, Joshua Zahl, 2020, 2010.04845.

Distinct distances in the complex plane pdf

Joshua Zahl, Adam Sheffer, Adam Sheffer, 2020, Transactions of the American Mathematical Society.

An improved bound on the Hausdorff dimension of Besicovitch sets in ℝ³

Joshua Zahl, Nets Hawk Katz, J. Zahl, 2017, Journal of the American Mathematical Society.

Polynomial Wolff axioms and Kakeya‐type estimates in R4

J. Zahl, L. Guth, 2017, 1701.07045.

Point-Curve Incidences in the Complex Plane

Joshua Zahl, Adam Sheffer, Endre Szabó, 2015, Comb..

Improved bounds for incidences between points and circles

Joshua Zahl, Micha Sharir, Adam Sheffer, 2012, SoCG '13.

On Maximal Functions Associated to Families of Curves in the Plane

J. Zahl, Joshua Zahl, 2023, 2307.05894.

A Furstenberg-type problem for circles, and a Kaufman-type restricted projection theorem in $\mathbb{R}^3$

J. Zahl, M. Pramanik, Tongou Yang, 2022, 2207.02259.

New Kakeya estimates using Gromov's algebraic lemma

J. Zahl, Joshua Zahl, 2019, Advances in Mathematics.

Unions of lines in Rn$\mathbb {R}^n$

J. Zahl, 2023, Mathematika.

Kakeya sets from lines in $SL_2$

J. Zahl, N. Katz, Shukun Wu, 2022, 2211.05194.

Cutting algebraic curves into pseudo-segments and applications pdf

Joshua Zahl, Micha Sharir, M. Sharir, 2016, J. Comb. Theory A.